I/q domain modulation method, dual domain modulation method, and multiple access communication method

ABSTRACT

A spatial position-dependent I/Q domain modulation method, dual domain modulation method and multiple access communication method are provided. The methods eliminate the dependence of physical layer secure communication on channel state information, and realize the function that a receiver at an expected position can communicate normally, while an eavesdropper at other positions cannot receive a signal or can only receive a wrong signal. The security capability of a wireless communication system is improved from the spatial dimension. The multiple access communication method can realize the distinguishing of multiple users according to precise spatial position points. Even if a plurality of users are located in the same sector in an angular domain, as long as the spatial positions of these users are different, the method can be used to perform multiple access communication, thereby further improving the spatial multiplexing rate of the system and increasing the system capacity.

CROSS REFERENCE TO THE RELATED APPLICATIONS

This application is the national phase entry of International Application No. PCT/CN2021/090976, filed on Apr. 29, 2021, which is based upon and claims priority to Chinese Patent Application No. 202011235680.7, filed on Nov. 9, 2020, the entire contents of which are incorporated herein by reference.

TECHNICAL FIELD

The present invention belongs to the technical field of telecommunications, and in particular, relates to an I/Q domain modulation method, a dual domain modulation method, and a multiple access communication method.

BACKGROUND

Traditional wireless communication is always at risk of being intercepted and eavesdropped. Traditional anti-eavesdropping and interception methods include upper-layer encryption and authentication. However, with the ever increasing computing power, the security of upper-layer encryption and authentication technologies is facing unprecedented challenges. Therefore, academia and industry put forward the concept of physical layer secure communications, moving the security gate forward to the physical layer. physical layer secure communications use the rich randomness at the physical layer, and combine the inherent modulation and coding technologies of the physical layer to design a secure communication system in a new dimension and improve the security performance of the system.

In traditional physical layer secure communications, some unique features of the physical layer, such as the channel noise and interference, are often used to achieve secure communications. However, in the specific implementation process, factors such as noise and interference have high uncertainty and are difficult to be controlled and utilized. Most traditional physical layer secure communication technologies achieve the secure communication by utilizing the randomness and spatial difference of wireless channels, but this is usually based on the reciprocity of the channel and channel feedback technologies. However, in general, the channel reciprocity is difficult to be strictly met. For example, in a frequency division duplex (FDD) system, since the round-trip channels are at different frequencies, the reciprocity of the channel is usually not guaranteed. Even in a time division duplex (TDD) system, the fast fading characteristic of the channel can invalidate the reciprocity of the channel. Even in a TDD slow fading channel, when a large number of scatterers are present, since the scatterers incident from different directions will show different scattering characteristics, it is difficult to meet the reciprocity of the channel. The channel feedback technology also has inevitable problems: high-precision channel feedback needs to occupy the reverse channel bandwidth and consume a lot of bandwidth resources. Insufficient channel accuracy will seriously affect the security performance of the system. The biggest problem of channel feedback is that an eavesdropper can wiretap the channel state information of the legitimate communication party by eavesdropping on the reverse channel, thereby cracking the secure communication method that depends on the channel state information.

It is well known that any traditional communication has a delay, and different systems have different delays. Delays will have an important influence (fading, frequency offset, phase rotation and the like) on a signal. In traditional communication methods, the influence of the delay on the signal is compensated through signal processing at the receiver, without using the security value of the delay. In fact, communication delay has high security value. First, the delay has reciprocity. Due to the reversibility of an optical path, the forward propagation delay of electromagnetic waves is equal to the reverse propagation delay. Furthermore, the communication delay is difficult to be eavesdropped, different systems have different delays, and different positions also have different delays. In over-horizon propagation, or when a large number of scatterers are present, radio waves do not propagate in a straight line, and the delay is even more unpredictable. This property of the communication delay ensures the security of the communication system.

Traditional anti-interception and anti-deception methods depend on encryption and authentication technologies above the network layer. However, with the improvement of computing power, upper-layer encryption and authentication technologies are facing severe challenges. For example, it is difficult to manage, distribute and maintain secret keys. Long keys cause high computing overhead and waste of resources, and the improvement of eavesdropping capability imposes great threats on the upper-layer encryption method based on computational complexity. In order to deal with these problems, the physical layer secure communication is proposed. The security gate is moved forward, and the randomness (interference, noise, etc.) of the physical layer is used to get rid of the dependence on long secret keys. However, most of the existing physical layer secure communication technologies depend on the reciprocity of a wireless channel, but the reciprocity of the channel is difficult to be strictly met. Although the existing spatial physical layer security technologies, such as spatial beamforming and direction modulation, can get rid of the limitation of channel reciprocity, only the security performance in the angle domain can be provided. If the eavesdropper and legitimate receiver are located at the same direction, no security is ensured.

Space division multiple access (SDMA) realizes frequency resource multiplexing by marking antenna beams with the same frequency at different directions. SDMA improves the performance of the communication system in many ways. For example, SDMA can reduce inter-channel interference and multi-path fading. More importantly, the SDMA system can double the system capacity, so that the system can support more users with limited spectrum, thereby multiplying the spectrum efficiency. Combined with the smart antenna technology, SDMA divides the space to obtain more user addresses. Using the same time, frequency and code domain resources, different users can be distinguished according to different signal propagation paths in the space, so higher transmission efficiency can be achieved. However, traditional SDMA can only distinguish users in the angle domain. When a plurality of users are located in the same sector, those users cannot be distinguished by spatial beams.

SUMMARY

An objective of the present invention is to overcome the defects mentioned above, and provide a spatial position-dependent I/Q domain modulation method, a dual domain modulation method, and a multiple access communication method.

The technical problems targeted by present invention are solved as follows:

A spatial position-dependent I/Q domain modulation method is based on a transmitter, a receiver and a plurality of channel resources, where the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, and the channel resources include time-domain, frequency-domain, spatial-domain and code-domain resources.

The method of the present invention includes the following steps:

-   -   S1: performing time synchronization on the transmitter and the         receiver to obtain a synchronization time;     -   S2: performing, by the transmitter, an 1/Q domain precoding         operation on the original signal to obtain an 1/Q domain         pre-coded signal, and transmitting, by the transmitter, the I/Q         domain pre-coded signal to the receiver using the plurality of         channel resources; and     -   S3: receiving, by the receiver, the 1/Q domain pre-coded signal         to obtain an I/Q domain initial received signal, and performing         an 1/Q domain matching operation on the I/Q domain initial         received signal to obtain an estimate for the original signal.

In S2, the I/Q domain precoding operation includes the following steps:

-   -   S2-1: generating, by the transmitter, an I/Q domain         high-dimensional precoding signal α(t+Δτ) according to the         synchronization time t and a transmission delay Δτ to the         receiver:

${\alpha\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\alpha_{1}\left( {t + {\Delta\tau}} \right)} \\ {\alpha_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\alpha_{M}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$

-   -   where α_(i)(t+Δτ) represents the i^(th) dimension of the I/Q         domain high-dimensional precoding signal, i=1, 2, . . . , M, M         represents the number of dimensions of the I/Q domain         high-dimensional precoding signal, and M does not exceed the         number of the channel resources,

${\alpha_{i}\left( {t + {\Delta\tau}} \right)} = {\overset{L}{\prod\limits_{m = 1}}{\exp\left\lbrack {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}$

-   -   where j=√{square root over (−1)}, 1≤m≤L, L represents the number         of I/Q domain precoding layers, L≥1, k_(m) represents an index         of the m^(th) layer of I/Q domain precoding branches, branches,         1≤k_(m)≤M_(m), M_(m) represents the number of the m^(th) layer         of I/Q domain precoding branches, M₁×M₂× . . . ×M_(L)=M and

${k_{L} + {\sum\limits_{m = 1}^{L - 1}\left\lbrack {\left( {k_{m} - 1} \right){\overset{L}{\prod\limits_{l = {m + 1}}}M_{l}}} \right\rbrack}} = i$

are met, and Δf_(m) represents a frequency increment of the m^(th) layer;

-   -   S2-2: performing high-dimensional mapping on the original signal         s₀(t) to obtain a high-dimensional original signal s(t):

${{s(t)} = \begin{bmatrix} {s_{1}(t)} \\ {s_{2}(t)} \\  \vdots \\ {s_{M}(t)} \end{bmatrix}},{{\sum\limits_{i = 1}^{M}{s_{i}(t)}} = {s_{0}(t)}}$

-   -   where the number of dimensions of the high-dimensional original         signal is M, and s_(i)(t) represents the i^(th) dimension of the         high-dimensional original signal; and     -   S2-3: processing the high-dimensional original signal according         to the high-dimensional precoding signal to obtain an I/Q domain         pre-coded signal x(t):

${x(t)} = {\begin{bmatrix} {x_{1}(t)} \\ {x_{2}(t)} \\  \vdots \\ {x_{M}(t)} \end{bmatrix} = \begin{bmatrix} {{s_{1}(t)}{\alpha_{1}\left( {t + {\Delta\tau}} \right)}} \\ {{s_{2}(t)}{\alpha_{2}\left( {t + {\Delta\tau}} \right)}} \\  \vdots \\ {{s_{M}(t)}{\alpha_{M}\left( {t + {\Delta\tau}} \right)}} \end{bmatrix}}$

-   -   where x_(i)(t) represents the i^(th) dimension of the I/Q domain         pre-coded signal.

In S3, a specific process of the I/Q domain matching operation is as follows:

${{\hat{s}}_{0}(t)} = {{\begin{bmatrix} {\alpha_{1}^{*}(t)} & {\alpha_{2}^{*}(t)} & \ldots & {\alpha_{M}^{*}(t)} \end{bmatrix}\begin{bmatrix} {{\hat{x}}_{1}(t)} \\ {{\hat{x}}_{2}(t)} \\  \vdots \\ {{\hat{x}}_{M}(t)} \end{bmatrix}} = {\sum\limits_{i = 1}^{M}{{\alpha_{i}^{*}(t)}{{\hat{x}}_{i}(t)}}}}$

-   -   where {circumflex over (x)}(t)=[{circumflex over (x)}₁(t)         {circumflex over (x)}₂(t) . . . {circumflex over         (x)}_(M)(t)]^(T) represents an I/Q domain initial received         signal, a superscript T represents transposition,

${{\alpha_{i}^{*}(t)} = {\overset{L}{\prod\limits_{m = 1}}{\exp\left\lbrack {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right\rbrack}}},$

-   -    * represents conjugation, and ŝ₀(t) represents an estimate for         the original signal.

In S2-2, the high-dimensional mapping method comprises:

-   -   a first method:

${{s_{i}(t)} = {\frac{1}{M}{s_{0}(t)}}};$

-   -    and     -   a second method:

${{s_{i}(t)} = {{\frac{1}{M}{s_{0}(t)}} + {n_{i}(t)}}},$

-   -    where n_(i)(t) is an i^(th) I/Q domain random offset signal and         meets that [n₁(t) n₂(t) . . . n_(M)(t)]^(T) is located in a         solution space of an equation

${\sum\limits_{i = 1}^{M}{n_{i}(t)}} = 0.$

Further, the transmitter adopts a narrow-beam antenna to be pointed at the receiver.

A spatial position-dependent dual domain modulation method is based on a transmitter, a receiver and a plurality of channel resources, where the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, and the channel resources include time-domain, frequency-domain, space-domain and code-domain resources.

The method of the present invention includes the following steps:

-   -   S1: performing time synchronization on the transmitter and the         receiver to obtain a synchronization time;     -   S2: performing, by the transmitter, an I/Q domain precoding         operation on the original signal to obtain an I/Q domain         pre-coded signal, performing, by the transmitter, a phase domain         precoding operation on the I/Q domain pre-coded signal to obtain         a phase domain pre-coded signal, and transmitting, by the         transmitter, the phase domain pre-coded signal to the receiver         by using the plurality of channel resources; and     -   S3: receiving, by the receiver, the phase domain pre-coded         signal to obtain a phase domain initial received signal,         performing a phase domain matching operation on the phase domain         initial received signal to obtain a phase domain matched signal,         and performing, by the receiver, an I/Q domain matching         operation on the phase domain matched signal to obtain an         estimate for the original signal.

In S2, the I/Q domain precoding operation includes the following steps:

-   -   S2-1: generating, by the transmitter, an I/Q domain         high-dimensional precoding signal α(t+Δτ) according to the         synchronization time t and a transmission delay Δτ to the         receiver:

${\alpha\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\alpha_{1}\left( {t + {\Delta\tau}} \right)} \\ {\alpha_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\alpha_{M}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$

-   -   where α_(i)(t+Δτ) represents the i^(th) dimension of the         high-dimensional precoding signal, i=1, 2, . . . , M, M         represents the number of dimensions of the high-dimensional         precoding signal, and M does not exceed the number of the         channel resources,

${\alpha_{i}\left( {t + {\Delta\tau}} \right)} = {\overset{L}{\prod\limits_{m = 1}}{\exp\left\lbrack {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}$

-   -   where j=√{square root over (−1)}, 1≤m≤L, L represents the number         of I/Q domain precoding layers, L≥1, k_(m) represents an index         of the m^(th) layer of I/Q domain precoding branches,         1≤k_(m)≤M_(m), M_(m) represents the number of the m^(th) layer         of I/Q domain precoding branches, M₁×M₂× . . . ×M_(L)=M and

${k_{L} + {\sum\limits_{m = 1}^{L - 1}\left\lbrack {\left( {k_{m} - 1} \right){\prod\limits_{l = {m + 1}}^{L}M_{l}}} \right\rbrack}} = i$

-   -    are met, and Δf_(m) represents a frequency increment of the         m^(th) layer;     -   S2-2: performing high-dimensional mapping on the original signal         s₀(t) to obtain a high-dimensional original signal s(t):

${{s(t)} = \begin{bmatrix} {s_{1}(t)} \\ {s_{2}(t)} \\  \vdots \\ {s_{M}(t)} \end{bmatrix}},{{\sum\limits_{i = 1}^{M}{s_{i}(t)}} = {s_{0}(t)}}$

-   -   where the number of dimensions of the high-dimensional original         signal is M, and s_(i)(t) represents the i^(th) dimension of the         high-dimensional original signal; and     -   S2-3: processing the high-dimensional original signal according         to the I/Q domain high-dimensional precoding signal to obtain an         I/Q domain pre-coded signal x(t):

${x(t)} = {\begin{bmatrix} {x_{1}(t)} \\ {x_{2}(t)} \\  \vdots \\ {x_{M}(t)} \end{bmatrix} = \left\lbrack {{s(t)} = \begin{bmatrix} {{s_{1}(t)}{\alpha_{1}\left( {t + {\Delta\tau}} \right)}} \\ {{s_{2}(t)}{\alpha_{2}\left( {t + {\Delta\tau}} \right)}} \\  \vdots \\ {{s_{M}(t)}{\alpha_{M}\left( {t + {\Delta\tau}} \right)}} \end{bmatrix}} \right.}$

-   -   where x_(i)(t) represents the i^(th) dimension of the I/Q domain         pre-coded signal.

The phase domain precoding operation includes the following steps:

-   -   S2-4: generating, by the transmitter, a phase domain         high-dimensional precoding signal β(t+Δτ) according to the         synchronization time t and a transmission delay Δτ to the         receiver:

${\beta\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\beta_{1}\left( {t + {\Delta\tau}} \right)} \\ {\beta_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\beta_{N}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$

-   -   where β_(j)(t+Δτ) represents the j^(th) dimension of the         high-dimensional precoding signal, j=1, 2, . . . , N, N         represents the number of dimensions of the high-dimensional         precoding signal, and M×N does not exceed the number of the         channel resources,

${\beta_{j}\left( {t + {\Delta\tau}} \right)} = {\delta + {\prod\limits_{p = 1}^{T}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta{f_{p}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}}}$

-   -   where T represents the number of phase domain precoding layers,         T≥1, 1≤p≤T, n_(p) represents an index of the p^(th) layer of         phase domain precoding branches, I≤n_(p)≤N_(p), N_(p) represents         the number of the p^(th) layer of phase domain precoding         branches, N₁×N₂× . . . ×N_(T)=N and

${n_{T} + {\sum\limits_{p = 1}^{T - 1}\left\lbrack {\left( {n_{p} - 1} \right){\prod\limits_{l = {p + 1}}^{T}N_{l}}} \right\rbrack}} = j$

-   -    are met, Δf_(p) represents a frequency increment of the p^(th)         layer, represents an amplitude of a precoding signal on the         n_(p) ^(th) branch in the p^(th) layer of phase domain precoding         branch, and δ is a normal number agreed by the transmitter and         the receiver in advance and has a value meeting

${{\delta + {\prod\limits_{p = 1}^{T}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta{f_{p}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}}} > 0};$

-   -   S2-5: performing phase domain high-dimensional mapping on a         phase ∠x_(i)(t) of the i^(th) dimension of the I/Q domain         pre-coded signal to obtain an i^(th) high-dimensional phase         signal ∠x_(i)(t):

${{\angle{x_{i}(t)}} = \begin{bmatrix} {\angle{x_{i,1}(t)}} \\ {\angle{x_{i,2}(t)}} \\  \vdots \\ {\angle{x_{i,N}(t)}} \end{bmatrix}},{{\sum\limits_{i = 1}^{N}{\angle{x_{i,k}(t)}}} = {\angle{x_{i}(t)}{mod}\left( {2\pi} \right)}}$

-   -   where the number of dimensions of the high-dimensional phase         signal is N, ∠x_(i,k)(t) represents the k^(th) dimension of the         i^(th) high-dimensional phase signal, k=1, 2, . . . , N, and mod         is a remainder function; and     -   S2-6: processing the i^(th) high-dimensional phase signal         according to the phase domain high-dimensional precoding signal         to obtain an i^(th) phase domain pre-coded signal

${\xi_{i}(t)} = {\begin{bmatrix} {\xi_{i,1}(t)} \\ {\xi_{i,2}(t)} \\  \vdots \\ {\xi_{i,N}(t)} \end{bmatrix} = \begin{bmatrix} {\exp\left\lbrack {j\angle{x_{i,1}(t)}{\beta_{1}\left( {t + {\Delta\tau}} \right)}} \right\rbrack} \\ {\exp\left\lbrack {j\angle x_{i,2}(t)\beta_{2}\left( {t + {\Delta\tau}} \right)} \right\rbrack} \\  \vdots \\ {\exp\left\lbrack {j\angle x_{i,N}(t)\beta_{N}\left( {t + {\Delta\tau}} \right)} \right\rbrack} \end{bmatrix}}$

-   -   where ξ_(i,k)(t) represents the k^(th) dimension of the i^(th)         phase domain pre-coded signal, and combining, by the         transmitter, the i^(th) phase domain pre-coded signal into a         phase domain pre-coded signal:

${\xi(t)} = \begin{bmatrix} {\xi_{1}(t)} \\ {\xi_{2}(t)} \\  \vdots \\ {\xi_{M}(t)} \end{bmatrix}$

In S3, a specific process of the phase domain matching operation is as follows:

${{\hat{x}}_{i}(t)} = {{\exp\left\{ {{j\begin{bmatrix} {\gamma_{1}(t)} & {\gamma_{2}(t)} & \ldots & {\gamma_{N}(t)} \end{bmatrix}}\begin{bmatrix} {\angle{{\hat{\xi}}_{i,1}(t)}} \\ {\angle{{\hat{\xi}}_{i,2}(t)}} \\  \vdots \\ {\angle{{\hat{\xi}}_{i,N}(t)}} \end{bmatrix}} \right\}} = {\exp\left\lbrack {j{\sum\limits_{i = 1}^{N}{{\gamma_{k}(t)}\angle{{\hat{\xi}}_{i,k}(t)}}}} \right\rbrack}}$ ${{\hat{\xi}(t)} = \begin{bmatrix} {{\hat{\xi}}_{1}(t)} \\ {{\hat{\xi}}_{2}(t)} \\  \vdots \\ {{\hat{\xi}}_{M}(t)} \end{bmatrix}},{{{\hat{\xi}}_{i}(t)} = \begin{bmatrix} {{\hat{\xi}}_{i,1}(t)} \\ {{\hat{\xi}}_{i,2}(t)} \\  \vdots \\ {{\hat{\xi}}_{i,N}(t)} \end{bmatrix}}$

-   -   where {circumflex over (ξ)}(t) represents a phase domain initial         received signal, a superscript T represents transposition,         γ_(j)(t) represents a matched signal corresponding to         β_(j)(t+Δτ) and has a value meeting

$\begin{matrix} {{{\gamma_{i}(t)\left\{ {\delta + {\prod\limits_{p = 1}^{T}{A_{p,n_{p}}{\cos\left\lbrack {2\pi\left( {n_{p} - 1} \right)\Delta f_{p}t} \right\rbrack}}}} \right\}} = {1{mod}\left( {2\pi} \right)}},} & {{\hat{x}}_{i}(t)} \end{matrix}$

-   -    represents the i^(th) dimension of the phase domain matched         signal, and the phase domain matched signal is {circumflex over         (x)}(t)=[{circumflex over (x)}₁(t) {circumflex over (x)}₂(t) . .         . {circumflex over (x)}_(M)(t)]^(T).

A specific process of the I/Q domain matching operation is as follows:

${{\hat{s}}_{0}(t)} = {{\begin{bmatrix} {\alpha_{1}^{*}(t)} & {\alpha_{2}^{*}(t)} & \ldots & {\alpha_{M}^{*}(t)} \end{bmatrix}\begin{bmatrix} {{\hat{x}}_{1}(t)} \\ {{\hat{x}}_{2}(t)} \\  \vdots \\ {{\hat{x}}_{M}(t)} \end{bmatrix}} = {\sum\limits_{i = 1}^{M}{{\alpha_{i}^{*}(t)}{{\hat{x}}_{i}(t)}}}}$

-   -   where

${{\alpha_{i}^{*}(t)} = {\sum\limits_{m = 1}^{L}{\exp\left\lbrack {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right\rbrack}}},$

-   -    * represents conjugation, and ŝ₀(t) represents an estimate for         the original signal.

In S2-2, the high-dimensional mapping method comprises:

-   -   a first method:

${{s_{i}(t)} = {\frac{1}{M}{s_{0}(t)}}};$

-   -    and     -   a second method:

${{s_{i}(t)} = {{\frac{1}{M}{s_{0}(t)}} + {n_{i}(t)}}},$

-   -    where n_(i)(t) is an i^(th) i/Q domain random offset signal and         meets that [n₁(t) n₂(t) . . . n_(M)(t)]^(T) is located in a         solution space of an equation

?n_(i)(t) = 0. ?indicates text missing or illegible when filed

In S2-5, the phase domain high-dimensional mapping method comprises:

-   -   a first method:

${{\angle{x_{i,k}(t)}} = {\frac{1}{N}\angle{x_{i}(t)}}};$

-   -    and     -   a second method:

${{\angle{x_{i,k}(t)}} = {{\frac{1}{N}\angle{x_{i}(t)}} + {\theta_{k}(t)}}},$

-   -    where θ_(k)(t) is a k^(th) phase domain random offset signal         and meets that [θ₁(t) θ₂(t) . . . θ_(N)(t)]^(T) is located in a         solution space of an equation

${\sum\limits_{k = 1}^{N}{\theta_{k}(t)}} = 0.$

Further, the transmitter adopts a narrow-beam antenna to be pointed at the receiver.

A position-based multiple access communication method is based on a transmitter, a receiver and a plurality of channel resources, where the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, and the channel resources include time-domain, frequency-domain, space-domain and code-domain resources.

The method of the present invention includes the following steps:

-   -   S1: performing time synchronization on the transmitter and         several users to obtain a synchronization time t;     -   S2: mapping, by the transmitter, an original signal of the         u^(th) user to a u^(th) high-dimensional original signal, where         the u^(th) high-dimensional original signal is as follows:

${{s\left( {u,t} \right)} = \begin{bmatrix} {s_{1}\left( {u,t} \right)} \\ {s_{2}\left( {u,t} \right)} \\  \vdots \\ {s_{M}\left( {u,t} \right)} \end{bmatrix}},$ ${s_{1}\left( {u,t} \right)} = {{s_{2}\left( {u,t} \right)} = {\ldots = {{s_{M}\left( {u,t} \right)} = \frac{s_{0}\left( {u,t} \right)}{\sqrt{M}}}}}$

-   -   where s₀(u,t) is the original signal of the u^(th) user,         s_(i)(u,t) is the i^(th) dimension of the u^(th)         high-dimensional original signal, i=1, 2, . . . , M, and M is         the i^(th) dimension of the u^(th) high-dimensional original         signal and has a value equal to the number of the channel         resources;     -   S3: performing, by the transmitter, I/Q domain precoding on the         u^(th) high-dimensional original signal to generate a u^(th)         high-dimensional transmission signal, where the I/Q domain         precoding process is as follows:

${x\left( {u,t} \right)} = {\begin{bmatrix} {x_{1}\left( {u,t} \right)} \\ {x_{2}\left( {u,t} \right)} \\  \vdots \\ {x_{M}\left( {u,t} \right)} \end{bmatrix} = \begin{bmatrix} {{s_{1}\left( {u,t} \right)}{\alpha_{1}\left( {u,{t + {\Delta\tau_{u}}}} \right)}} \\ {s_{2}\left( {u,t} \right){\alpha_{2}\left( {u,{t + {\Delta\tau_{u}}}} \right)}} \\  \vdots \\ {s_{M}\left( {u,t} \right){\alpha_{M}\left( {u,{t + {\Delta\tau_{u}}}} \right)}} \end{bmatrix}}$

-   -   where x(u,t) represents the u^(th) high-dimensional transmission         signal, x_(i)(u,t) represents the i^(th) dimension of the u^(th)         high-dimensional transmission signal, α_(i)(t+Δτ) represents the         i^(th) dimension of the u^(th) precoding signal, i=1, 2, . . .         M, and Δτ_(u) represents a transmission delay from the         transmitter to the u^(th) user;     -   S4: summing, by the transmitter, all the u^(th) high-dimensional         transmission signals to obtain a high-dimensional total         transmission signal:

${\overset{\sim}{x}(t)} = {\sum\limits_{u = 1}^{U}{x\left( {u,t} \right)}}$

-   -   where U represents the number of users; broadcasting, by the         transmitter, the high-dimensional total transmission signal to a         plurality of users by using the channel resources, where each of         the channel resources transmits one dimension of the         high-dimensional total transmission signal; and     -   S5: receiving, by the u^(th) user, the high-dimensional total         transmission signal to obtain a high-dimensional total receiving         signal, and performing an I/Q domain matching operation on the         high-dimensional total receiving signal to obtain an estimate         ŝ₀(u,t) for the u^(th) original signal.

In S3, the u^(th) precoding signal is as follows:

${{\alpha\left( {u,{t + {\Delta\tau}}} \right)} = \begin{bmatrix} {\alpha_{1}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \\ {\alpha_{2}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \\  \vdots \\ {\alpha_{M}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \end{bmatrix}},$

and

-   -   the i^(th) dimension of the u^(th) precoding signal is as         follows:

${\alpha_{1}\left( {u,{t + {\Delta\tau_{u}}}} \right)} = {\prod\limits_{m = 1}^{L}{\exp{\left( {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau_{u}}} \right)}} \right).}}}$

In S5, an I/Q domain matching process is as follows:

${\overset{\hat{\sim}}{x}(t)} = \begin{bmatrix} {{\overset{\sim}{x}}_{1}(t)} \\ {{\overset{\sim}{x}}_{2}(t)} \\  \vdots \\ {{\overset{\sim}{x}}_{M}(t)} \end{bmatrix}$ ${\text{?}\left( {u,t} \right)} = {\text{?}{\alpha_{i}^{*}\left( {u,t} \right)}{{\overset{\hat{\sim}}{x}}_{i}(t)}}$ ?indicates text missing or illegible when filed

-   -   where α*_(i) (u,t) represents the i^(th) dimension of the u^(th)         matched signal, {circumflex over ({tilde over (x)})}(t)         represents the high-dimensional total receiving signal, and         {circumflex over ({tilde over (x)})}_(i)(t) represents the         i^(th) dimension of the high-dimensional total receiving signal.

In S5, the u^(th) matched signal is as follows:

${{\alpha^{*}\left( {u,t} \right)} = \begin{bmatrix} {\alpha_{1}^{*}\left( {u,t} \right)} \\ {\alpha_{2}^{*}\left( {u,t} \right)} \\  \vdots \\ {\alpha_{M}^{*}\left( {u,t} \right)} \end{bmatrix}},$

and

-   -   the i^(th) dimension of the u^(th) matched signal is as follows:

${\text{?}\left( {u,t} \right)} = {\prod\limits_{m = 1}^{L}{\exp{\left( {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right).}}}$ ?indicates text missing or illegible when filed

The beneficial effects of the present invention are:

-   -   according to the methods of the present invention, the         dependence of physical layer secure communication on channel         state information is overcome, and the proper transmission to a         legitimate receiver at an expected position can be achieved. An         eavesdropper at other positions cannot receive any signal, or         can only receive error signals. The security level of a wireless         communication system is improved from the spatial dimension.

According to the multiple access communication method of the present invention, a plurality of users can be distinguished according to accurate spatial positions. Even if the plurality of users are located in a same sector in an angular domain, as long as the spatial positions of these users are different, the method provided by the present invention can be used to perform multiple access communications, thereby further improving the spatial multiplexing rate of the system and increasing the system capacity.

BRIEF DESCRIPTION OF THE DRAWINGS

FIGS. 1A and 1B are schematic flowcharts of a method according to Embodiment 2 of the present invention.

DETAILED DESCRIPTION OF THE EMBODIMENTS

The present invention is further described with reference to the accompanying drawings and embodiments.

Embodiment 1

This embodiment provides a spatial position-dependent I/Q domain modulation method, which is based on a transmitter, a receiver and a plurality of channel resources, where the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, and the channel resources include time-domain, frequency-domain, space-domain and code-domain resources.

The method in this embodiment includes the following steps:

-   -   S1: time synchronization is performed on the transmitter and the         receiver to obtain a synchronization time;     -   S2: performing, by the transmitter, an I/Q domain precoding         operation on the original signal to obtain an I/Q domain         pre-coded signal, and transmitting, by the transmitter, the I/Q         domain pre-coded signal to the receiver by using the plurality         of channel resources; and     -   S3: the receiver receives the I/Q domain pre-coded signal to         obtain an I/Q domain initial received signal, and an I/Q domain         matching operation is performed on the I/Q domain initial         received signal to obtain an estimate for the original signal.

In S2, the I/Q domain precoding operation includes the following steps:

-   -   S2-1: the transmitter generates an I/Q domain high-dimensional         precoding signal α(t+Δτ) according to the synchronization time t         and a transmission delay Δτ to the receiver:

${\alpha\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\alpha_{1}\left( {t + {\Delta\tau}} \right)} \\ {\alpha_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\alpha_{M}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$

-   -   where α_(i)(t+Δτ) represents the i^(th) dimension of the I/Q         domain high-dimensional precoding signal, i=1, 2, . . . , M, M         represents the number of dimensions of the I/Q domain         high-dimensional precoding signal, and M does not exceed the         number of the channel resources,

${\alpha_{1}\left( {t + {\Delta\tau}} \right)} = {\prod\limits_{m = 1}^{L}{{\exp\left\lbrack {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}.}}$

-   -   where j=√{square root over (−1)}, 1≤m≤L, L represents the number         of I/Q domain precoding layers, L≥1, k_(m) represents an index         of the m^(th) layer of I/Q domain precoding branches,         1≤k_(m)≤M_(m), M_(m) represents the number of the m^(th) layer         of I/Q domain precoding branches, M₁×M₂× . . . ×M_(L)=M and

${k_{L} + {\sum\limits_{m = 1}^{L - 1}\left\lbrack {\left( {k_{m} - 1} \right){\prod\limits_{l = {m + 1}}^{L}M_{l}}} \right\rbrack}} = i$

-   -    are met, and Δf_(m) represents a frequency increment of the         m^(th) layer determined in advance;     -   S2-2: high-dimensional mapping is performed on the original         signal s₀(t) to obtain a high-dimensional original signal s(t):

${{s(t)} = \begin{bmatrix} {s_{1}(t)} \\ {s_{2}(t)} \\  \vdots \\ {s_{M}(t)} \end{bmatrix}},{{\sum\limits_{i = 1}^{M}{{s_{i}}_{}(t)}} = {s_{0}(t)}}$

-   -   where the number of dimensions of the high-dimensional original         signal is M, and s_(i)(t) represents the i^(th) dimension of the         high-dimensional original signal; and     -   S2-3: the high-dimensional original signal is processed         according to the high-dimensional precoding signal to obtain an         I/Q domain pre-coded signal x(t):

${x(t)} = {\begin{bmatrix} {x_{1}(t)} \\ {x_{2}(t)} \\  \vdots \\ {x_{M}(t)} \end{bmatrix} = \begin{bmatrix} {{s_{1}(t)}{\alpha_{1}\left( {t + {\Delta\tau}} \right)}} \\ {s_{2}(t)\alpha_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {s_{M}(t)\alpha_{M}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}}$

-   -   where x_(i)(t) represents the dimension of the I/Q domain         pre-coded signal.

In S3, ta specific process of the I/Q domain matching operation is as follows:

${{\hat{s}}_{0}(t)} = {{\begin{bmatrix} {\alpha_{1}^{*}(t)} & {\alpha_{2}^{*}(t)} & \ldots & {\alpha_{M}^{*}(t)} \end{bmatrix}\begin{bmatrix} {{\hat{x}}_{1}(t)} \\ {{\hat{x}}_{2}(t)} \\  \vdots \\ {{\hat{x}}_{M}(t)} \end{bmatrix}} = {\sum\limits_{i = 1}^{M}{{\alpha_{i}^{*}(t)}{{\hat{x}}_{i}(t)}}}}$

-   -   where {circumflex over (x)}(t)=[{circumflex over (x)}₁(t)         {circumflex over (x)}₂(t) . . . {circumflex over         (x)}_(M)(t)]^(T) represents an I/Q domain initial received         signal, a superscript T represents transposition,

${{\alpha_{i}^{*}(t)} = {\prod\limits_{m = 1}^{L}{\exp\left\lbrack {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right\rbrack}}},$

-   -   * represents conjugation, and ŝ₀(t) represents an estimate for         the original signal.

In S2-2, the high-dimensional mapping method comprises:

-   -   a first method:

${{s_{i}(t)} = {\frac{1}{M}{s_{0}(t)}}};$

-   -    and     -   a second method:

${{s_{i}(t)} = {{\frac{1}{M}{s_{0}(t)}} + {n_{i}(t)}}},$

-   -    where n_(i)(t) is an i^(th) I/Q domain random offset signal and         meets that [n₁(t) n₂(t) . . . n_(M)(t)]^(T) is located in a         solution space of an equation

${\sum\limits_{i = 1}^{M}{n_{i}(t)}} = 0.$

Further, the transmitter adopts a narrow-beam antenna to be pointed at the receiver.

Embodiment 2

This embodiment provides a spatial position-dependent dual domain modulation method, which is based on a transmitter, a receiver and a plurality of channel resources, where the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, and the channel resources include time-domain, frequency-domain, space-domain and code-domain resources.

The schematic flowcharts of the method in this embodiment are shown in FIGS. 1A and 1B, including the following steps:

-   -   S1: time synchronization is performed on the transmitter and the         receiver to obtain a synchronization time;     -   S2: the transmitter performs an I/Q domain precoding operation         on the original signal to obtain an I/Q domain pre-coded signal,         the transmitter performs a phase domain precoding operation on         the I/Q domain pre-coded signal to obtain a phase domain         pre-coded signal, and the transmitter transmits the phase domain         pre-coded signal to the receiver by using the plurality of         channel resources; and     -   S3: the receiver receives the phase domain pre-coded signal to         obtain a phase domain initial received signal, a phase domain         matching operation is performed on the phase domain initial         received signal to obtain a phase domain matched signal, and the         receiver performs an I/Q domain matching operation on the phase         domain matched signal to obtain an estimate for the original         signal.

In S2, the I/Q domain precoding operation includes the following steps:

-   -   S2-1: the transmitter generates an I/Q domain high-dimensional         precoding signal α(t+Δτ) according to the synchronization time t         and a transmission delay Δτ to the receiver.

${\alpha\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\alpha_{1}\left( {t + {\Delta\tau}} \right)} \\ {\alpha_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\alpha_{M}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$

-   -   where α_(i)(t+Δτ) represents the i^(th) dimension of the         high-dimensional precoding signal, i=1, 2, . . . , M, M         represents the number of dimensions of the high-dimensional         precoding signal, and M does not exceed the number of the         channel resources,

${\alpha_{i}\left( {t + {\Delta\tau}} \right)} = {\prod\limits_{m = 1}^{L}{{\exp\left\lbrack {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}.}}$

-   -   where j=√{square root over (−1)}, 1≤m≤L, L represents the number         of I/Q domain precoding layers, L≥1, k_(m) represents an index         of the m^(th) layer of I/Q domain precoding branches,         1≤k_(m)≤M_(m), M_(m) represents the number of the m^(th) layer         of I/Q domain precoding branches, M₁×M₂× . . . ×M_(L)=M and

${k_{L} + {\sum\limits_{m = 1}^{L - 1}\left\lbrack {\left( {k_{m} - 1} \right){\prod\limits_{l = {m + 1}}^{L}M_{l}}} \right\rbrack}} = i$

-   -    are met, and Δf_(m) represents a frequency increment of the         m^(th) layer determined in advance;     -   S2-2: high-dimensional mapping is performed on the original         signal s₀(t) to obtain a high-dimensional original signal s(t):

${{s(t)} = \begin{bmatrix} {s_{1}(t)} \\ {s_{2}(t)} \\  \vdots \\ {s_{M}(t)} \end{bmatrix}},{{\sum\limits_{i = 1}^{M}{{s_{i}}_{}(t)}} = {s_{0}(t)}}$

-   -   where the number of dimensions of the high-dimensional original         signal is M, and s_(i)(t) represents the i^(th) dimension of the         high-dimensional original signal; and     -   S2-3: the high-dimensional original signal is processed         according to the I/Q domain high-dimensional precoding signal to         obtain an I/Q domain pre-coded signal x(t):

${x(t)} = {\begin{bmatrix} {x_{1}(t)} \\ {x_{2}(t)} \\  \vdots \\ {x_{M}(t)} \end{bmatrix} = \begin{bmatrix} {{s_{1}(t)}{\alpha_{1}\left( {t + {\Delta\tau}} \right)}} \\ {s_{2}(t)\alpha_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {s_{M}(t)\alpha_{M}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}}$

-   -   where x_(i)(t) represents the i^(th) dimension of the I/Q domain         pre-coded signal.

The phase domain precoding operation includes the following steps:

-   -   S2-4: the transmitter generates a phase domain high-dimensional         precoding signal β(t+Δτ) according to the synchronization time t         and a transmission delay Δτ to the receiver:

${\beta\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\beta_{1}\left( {t + {\Delta\tau}} \right)} \\ {\beta_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\beta_{N}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$

-   -   where β_(j)(t+Δτ) represents the j^(th) dimension of the         high-dimensional precoding signal, j=1, 2, . . . , N, N         represents the number of dimensions of the high-dimensional         precoding signal, and M×N does not exceed the number of the         channel resources,

${\beta_{j}\left( {t + {\Delta\tau}} \right)} = {\delta + {\prod\limits_{p = 1}^{T}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta{f_{p}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}}}$

-   -   where T represents the number of phase domain precoding layers,         T≥1, 1≤p≤T, n_(p) represents an index of the p^(th) layer of         phase domain precoding branches, 1≤n_(p)≤N_(p) N_(p) represents         the number of the p^(th) layer of phase domain precoding         branches,

${N_{1} \times N_{2} \times \ldots \times N_{T}} = {{{N{and}n_{T}} + {\sum\limits_{p = 1}^{T - 1}\left\lbrack {\left( {n_{p} - 1} \right){\overset{T}{\prod\limits_{l = {p + 1}}}N_{l}}} \right\rbrack}} = j}$

-   -    are met, Δf_(p) represents a frequency increment of the p^(th)         layer determined in advance, A_(p,n) _(p) represents an         amplitude of a precoding signal on the n_(p) ^(th) branch in the         p^(th) layer of phase domain precoding branch and has a value         determined in advance, and δ is a normal number agreed by the         transmitter and the receiver in advance and has a value meeting

${{\delta + {\overset{T}{\prod\limits_{p = 1}}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta{f_{p}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}}} > 0};$

-   -   S2-5: phase domain high-dimensional mapping is performed on a         phase, ∠x_(i)(t) of the i^(th) dimension of the I/Q domain         pre-coded signal to obtain an i^(th) high-dimensional phase         signal ∠x_(i)(t):

${{\angle{x_{i}(t)}} = \begin{bmatrix} {\angle x_{i,1}(t)} \\ {\angle x_{i,2}(t)} \\  \vdots \\ {\angle x_{i,N}(t)} \end{bmatrix}},{{\sum\limits_{k = 1}^{N}{\angle{x_{i,k}(t)}}} = {\angle{x_{i}(t)}{{mod}\left( {2\pi} \right)}}}$

-   -   where the number of dimensions of the high-dimensional phase         signal is N, ∠x_(i,k)(t) represents the k^(th) dimension of the         i^(th) II high-dimensional phase signal, k=1, 2, . . . , N, and         mod is a remainder function; and     -   S2-6: the i^(th) high-dimensional phase signal is processed         according to the phase domain high-dimensional precoding signal         to obtain an i^(th) phase domain pre-coded signal ξ_(i)(t):

${\xi_{i}(t)} = {\begin{bmatrix} {\xi_{i,1}(t)} \\ {\xi_{i,2}(t)} \\  \vdots \\ {\xi_{i,N}(t)} \end{bmatrix} = \begin{bmatrix} {\exp\left\lbrack {j\angle{x_{i,1}(t)}{\beta_{1}\left( {t + {\Delta\tau}} \right)}} \right\rbrack} \\ {\exp\left\lbrack {j\angle{x_{i,2}(t)}{\beta_{2}\left( {t + {\Delta\tau}} \right)}} \right\rbrack} \\  \vdots \\ {\exp\left\lbrack {j\angle{x_{i,N}(t)}{\beta_{N}\left( {t + {\Delta\tau}} \right)}} \right\rbrack} \end{bmatrix}}$

-   -   where ξ_(i,k)(t) represents the k^(th) dimension of the i^(th)         phase domain pre-coded signal, and     -   the transmitter combines the i^(th) phase domain pre-coded         signal into a phase domain pre-coded signal:

${\xi(t)} = \begin{bmatrix} {\xi_{1}(t)} \\ {\xi_{2}(t)} \\  \vdots \\ {\xi_{M}(t)} \end{bmatrix}$

In S3, a specific process of the phase domain matching operation is as follows:

${{\hat{x}}_{i}(t)} = {{\exp\left\{ {j{\begin{matrix} \left\lbrack {\gamma_{1}(t)} \right. & {\gamma_{2}(t)} & \ldots & \left. {\gamma_{N}(t)} \right\rbrack \end{matrix}\begin{bmatrix} {{\hat{\xi}}_{i,1}(t)} \\ {{\hat{\xi}}_{i,2}(t)} \\  \vdots \\ {{\hat{\xi}}_{i,N}(t)} \end{bmatrix}}} \right\}} = {\exp\left\lbrack {j{\sum\limits_{k = 1}^{N}{{\gamma_{k}(t)}\angle{{\hat{\xi}}_{i,k}(t)}}}} \right\rbrack}}$ ${{\hat{\xi}(t)} = \begin{bmatrix} {{\hat{\xi}}_{1}(t)} \\ {{\hat{\xi}}_{2}(t)} \\  \vdots \\ {{\hat{\xi}}_{M}(t)} \end{bmatrix}},{{{\hat{\xi}}_{i}(t)} = \begin{bmatrix} {{\hat{\xi}}_{i,1}(t)} \\ {{\hat{\xi}}_{i,2}(t)} \\  \vdots \\ {{\hat{\xi}}_{i,N}(t)} \end{bmatrix}}$

-   -   where {circumflex over (ξ)}(t) represents a phase domain initial         received signal, a superscript T represents transposition,         γ_(j)(t) represents a matched signal corresponding to         β_(j)(t+Δτ) and has a value meeting

${{{\gamma_{i}(t)}\left\{ {\delta + {\overset{T}{\prod\limits_{p = 1}}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta f_{p}t} \right\rbrack}}}} \right\}} = {1{{mod}\left( {2\pi} \right)}}},{{\hat{x}}_{i}(t)}$

-   -    represents the i^(th) dimension of the phase domain matched         signal, and the phase domain matched signal is {circumflex over         (x)}(t)=[{circumflex over (x)}₁(t) {circumflex over (x)}₂(t) . .         . {circumflex over (x)}_(M)(t)]^(T).

A specific process of the I/Q domain matching operation is as follows:

${{\hat{s}}_{0}(t)} = {{\begin{bmatrix} {\alpha_{1}^{*}(t)} & {\alpha_{2}^{*}(t)} & \ldots & {\alpha_{M}^{*}(t)} \end{bmatrix}\begin{bmatrix} {{\hat{x}}_{1}(t)} \\ {{\hat{x}}_{2}(t)} \\  \vdots \\ {{\hat{x}}_{M}(t)} \end{bmatrix}} = {\sum\limits_{i = 1}^{M}{{\alpha_{i}^{*}(t)}{{\hat{x}}_{i}(t)}}}}$

-   -   where

${{\alpha_{i}^{*}(t)} = {\overset{L}{\prod\limits_{m = 1}}{\exp\left\lbrack {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right\rbrack}}},$

-   -    * represents conjugation, and represents an estimate for the         original signal.

In S2-2, the high-dimensional mapping method comprises:

-   -   a first method:

${{s_{i}(t)} = {\frac{1}{M}{s_{0}(t)}}};$

-   -    and     -   a second method:

${{s_{i}(t)} = {{\frac{1}{M}{s_{0}(t)}} + {n_{i}(t)}}},$

-   -   where n_(i)(t) is an i^(th) I/Q domain random offset signal and         meets that [n₁(t) n₂(t) . . . n_(M)(t)]^(T) is located in a         solution space of an equation

${\sum\limits_{i = 1}^{M}{n_{i}(t)}} = 0.$

In S2-5, the phase domain high-dimensional mapping method comprises:

-   -   a first method:

${{\angle{x_{i,k}(t)}} = {\frac{1}{N}\angle{x_{i}(t)}}};$

-   -    and     -   a second method:

${{\angle{x_{i,k}(t)}} = {{\frac{1}{N}\angle{x_{i}(t)}} + {\theta_{k}(t)}}},$

-   -    where θ_(k)(t) is a k^(th) phase domain random offset signal         and meets that [θ₁(t) θ₂(t) . . . θ_(N)(t)]^(T) is located in a         solution space of an equation

${\sum\limits_{k = 1}^{N}{\theta_{k}(t)}} = 0.$

Further, the transmitter adopts a narrow-beam antenna to be pointed at the receiver.

Embodiment 3

This embodiment provides a position-based multiple access communication method, which is based on a transmitter, a receiver and a plurality of channel resources, where the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, and the channel resources include time-domain, frequency-domain, space-domain and code-domain resources.

The method in this embodiment includes the following steps:

-   -   S1: time synchronization is performed on the transmitter and         several users to obtain a synchronization time t;     -   S2: mapping, by the transmitter, an original signal of a u^(th)         user to a u^(th) high-dimensional original signal, where the         u^(th) high-dimensional original signal is as follows:

${{s\left( {u,t} \right)} = \begin{bmatrix} {s_{1}\left( {u,t} \right)} \\ {s_{2}\left( {u,t} \right)} \\  \vdots \\ {s_{M}\left( {u,t} \right)} \end{bmatrix}},{{s_{1}\left( {u,t} \right)} = {{s_{2}\left( {u,t} \right)} = {\ldots = {{s_{M}\left( {u,t} \right)} = \frac{s_{0}\left( {u,t} \right)}{\sqrt{M}}}}}}$

-   -   where s₀(u,t) is the original signal of the u^(th) user,         s_(i)(u,t) is the i^(th) dimension of the u^(th)         high-dimensional original signal, i=1, 2, . . . , M, and M is         the dimension of the u^(th) high-dimensional original signal and         has a value equal to the number of the channel resources;     -   S3: the transmitter performs I/Q domain precoding on the u^(th)         high-dimensional original signal to generate a u^(th)         high-dimensional transmission signal, where the I/Q domain         precoding process is as follows:

${x\left( {u,t} \right)} = {\begin{bmatrix} {x_{1}\left( {u,t} \right)} \\ {x_{2}\left( {u,t} \right)} \\  \vdots \\ {x_{M}\left( {u,t} \right)} \end{bmatrix} = \begin{bmatrix} {{s_{1}\left( {u,t} \right)}{\alpha_{1}\left( {u,{t + {\Delta\tau_{u}}}} \right)}} \\ {{s_{2}\left( {u,t} \right)}{\alpha_{2}\left( {u,{t + {\Delta\tau_{u}}}} \right)}} \\  \vdots \\ {{s_{M}\left( {u,t} \right)}{\alpha_{M}\left( {u,{t + {\Delta\tau_{u}}}} \right)}} \end{bmatrix}}$

-   -   where, x(u,t) represents the u^(th) high-dimensional         transmission signal, x_(i)(u,t) represents the i^(th) dimension         of the u^(th) high-dimensional transmission signal, α_(i)(t+Δτ)         represents the i^(th) dimension of the u^(th) precoding signal,         i=1, 2, . . . , M, and Δτ_(u) represents a transmission delay         from the transmitter to the u^(th) user;     -   S4: the transmitter sums all the u^(th) high-dimensional         transmission signals to obtain a high-dimensional total         transmission signal:

${\overset{\sim}{x}(t)} = {\sum\limits_{u = 1}^{U}{x\left( {u,t} \right)}}$

-   -   where U represents the number of users; broadcasting, by the         transmitter, the high-dimensional total transmission signal to a         plurality of users by using the channel resources, where each of         the channel resources transmits one dimension of the         high-dimensional total transmission signal; and     -   S5: a u^(th) user receives the high-dimensional total         transmission signal to obtain a high-dimensional total receiving         signal, and an I/Q domain matching operation is performed on the         high-dimensional total receiving signal to obtain an estimate         ŝ₀(u,t) for the u^(th) original signal.

In S3, the u^(th) precoding signal is as follows:

${\alpha\left( {u,{t + {\Delta\tau}}} \right)} = \begin{bmatrix} \left. {{\alpha_{1}\left( {u,t} \right)} + {\Delta\tau_{u}}} \right) \\ {\alpha_{2}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \\  \vdots \\ {\alpha_{M}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \end{bmatrix}$

-   -   the i^(th) dimension of the u^(th) precoding signal is as         follows:

${\alpha_{i}\left( {u,{t + {\Delta\tau_{u}}}} \right)} = {\prod\limits_{m = 1}^{L}{{\exp\left( {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau_{u}}} \right)}} \right)}.}}$

In S5, an I/Q domain matching process is as follows:

${{\hat{\overset{\sim}{x}}(t)} = \begin{bmatrix} {{\overset{\sim}{x}}_{1}(t)} \\ {{\overset{\sim}{x}}_{2}(t)} \\  \vdots \\ {{\overset{\sim}{x}}_{M}(t)} \end{bmatrix}}{{{\hat{s}}_{0}\left( {u,t} \right)} = {\sum\limits_{i = 1}^{M}{{\alpha_{i}^{*}\left( {u,t} \right)}{{\hat{\overset{\sim}{x}}}_{i}(t)}}}}$

-   -   where α*_(i) (u,t) represents the i^(th) dimension of the u^(th)         matched signal, {circumflex over ({tilde over (x)})}(t)         represents the high-dimensional total receiving signal, and         {circumflex over ({tilde over (x)})}_(i)(t) represents the         i^(th) dimension of the high-dimensional total receiving signal.

In S5, the u^(th) matched signal is as follows:

${{\alpha^{*}\left( {u,t} \right)} = \begin{bmatrix} {\alpha_{1}^{*}\left( {u,t} \right)} \\ {\alpha_{2}^{*}\left( {u,t} \right)} \\  \vdots \\ {\alpha_{M}^{*}\left( {u,t} \right)} \end{bmatrix}},$

and

-   -   the i^(th) dimension of the u^(th) matched signal is as follows:

${\alpha_{i}^{*}\left( {u,t} \right)} = {\prod\limits_{m = 1}^{L}{{\exp\left( {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right)}.}}$ 

What is claimed is:
 1. A spatial position-dependent I/Q domain modulation method, based on a transmitter, a receiver and a plurality of channel resources, wherein the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, the channel resources comprise time-domain, frequency-domain, space-domain and code-domain resources, and the method comprises the following steps: S1: performing a time synchronization on the transmitter and the receiver to obtain a synchronization time; S2: performing, by the transmitter, an I/Q domain precoding operation on the original signal to obtain an I/Q domain pre-coded signal, and transmitting, by the transmitter, the I/Q domain pre-coded signal to the receiver by using the plurality of channel resources; wherein in S2, the I/Q domain precoding operation comprises the following steps: S2-1: generating, by the transmitter, an I/Q domain high-dimensional precoding signal α(t+Δτ) according to the synchronization time t and a transmission delay Δτ to the receiver: wherein α_(i)(t+Δτ) represents an i^(th) dimension of the I/Q domain high-dimensional precoding signal, i=1, 2, . . . , M, M represents a number of dimensions of the I/Q domain high-dimensional precoding signal, and M does not exceed a number of the channel resources, wherein j=√{square root over (−1)}, 1≤m≤L, L represents a number of I/Q domain precoding layers, L≥1, k_(m) represents an index of an m^(th) layer of I/Q domain precoding branches, 1≤k_(m)≤M_(m), M_(m) represents a number of the m^(th) layer of I/O domain precoding branches, ${M_{1} \times M_{2} \times \cdots \times M_{L}} = {{{M{and}k_{L}} + {\sum\limits_{m = 1}^{L - 1}\left\lbrack {\left( {k_{m} - 1} \right){\prod\limits_{l = {m + 1}}^{L}M_{l}}} \right\rbrack}} = i}$  are met, and Δf_(m) represents a frequency increment of the m^(th) layer; S2-2: performing high-dimensional mapping on the original signal s₀(t) to obtain a high-dimensional original signal s(t): wherein a number of dimensions of the high-dimensional original signal is M, and s_(i)(t) represents an i^(th) dimension of the high-dimensional original signal; and S2-3: processing the high-dimensional original signal according to a high-dimensional precoding signal to obtain an I/Q domain pre-coded signal x(t): wherein x_(i)(t) represents an i^(th) dimension of the I/Q domain pre-coded signal; and S3: receiving, by the receiver, the I/Q domain pre-coded signal to obtain an I/Q domain initial received signal, and performing an I/Q domain matching operation on the I/Q domain initial received signal to obtain an estimate for the original signal.
 2. (canceled)
 3. The spatial position-dependent I/Q domain modulation method according to claim 1, wherein in S3, a specific process of the I/Q domain matching operation is as follows: ${{\hat{s}}_{0}(t)} = {{\begin{bmatrix} {\alpha_{1}^{*}(t)} & {\alpha_{2}^{*}(t)} & \ldots & {\alpha_{M}^{*}(t)} \end{bmatrix}\begin{bmatrix} {{\hat{x}}_{1}(t)} \\ {{\hat{x}}_{2}(t)} \\  \vdots \\ {{\hat{x}}_{M}(t)} \end{bmatrix}} = {\sum\limits_{i = 1}^{M}{{\alpha_{i}^{*}(t)}{{\hat{x}}_{i}(t)}}}}$ wherein {circumflex over (x)}(t)=[{circumflex over (x)}₁(t) {circumflex over (x)}₂(t) . . . {circumflex over (x)}_(M)(t)]^(T) represents an I/Q domain initial received signal, a superscript T represents transposition, ${{\alpha_{i}^{*}(t)} = {\prod\limits_{m = 1}^{L}{\exp\left\lbrack {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right\rbrack}}},$  * represents conjugation, and ŝ₀(t) represents an estimate for the original signal.
 4. The spatial position-dependent I/Q domain modulation method according to claim 1, wherein in S2-2, a high-dimensional mapping method comprises: a first method: ${{s_{i}(t)} = {\frac{1}{M}{s_{0}(t)}}};$  and a second method: ${{s_{i}(t)} = {{\frac{1}{M}{s_{0}(t)}} + {n_{i}(t)}}},$  wherein n_(i)(t) is an i^(th) I/Q domain random offset signal and meets that [n₁(t) n₂(t) . . . n_(M)(t)]^(T) is located in a solution space of an equation ${\sum\limits_{i = 1}^{M}{n_{i}(t)}} = 0.$
 5. A spatial position-dependent dual domain modulation method, based on a transmitter, a receiver and a plurality of channel resources, wherein the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, the channel resources comprise time-domain, frequency-domain, space-domain and code-domain resources, and the method comprises the following steps: S1: performing a time synchronization on the transmitter and the receiver to obtain a synchronization time; S2: performing, by the transmitter, an I/Q domain precoding operation on the original signal to obtain an I/Q domain pre-coded signal, performing, by the transmitter, a phase domain precoding operation on the I/Q domain pre-coded signal to obtain a phase domain pre-coded signal, and transmitting, by the transmitter, the phase domain pre-coded signal to the receiver by using the plurality of channel resources; and S3: receiving, by the receiver, the phase domain pre-coded signal to obtain a phase domain initial received signal, performing a phase domain matching operation on the phase domain initial received signal to obtain a phase domain matched signal, and performing, by the receiver, an I/Q domain matching operation on the phase domain matched signal to obtain an estimate for the original signal.
 6. The spatial position-dependent dual domain modulation method according to claim 5, wherein in S2, the I/Q domain precoding operation comprises the following steps: S2-1: generating, by the transmitter, an I/Q domain high-dimensional precoding signal α(t+Δτ) according to the synchronization time t and a transmission delay Δτ to the receiver: ${\alpha\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\alpha_{1}\left( {t + {\Delta\tau}} \right)} \\ {\alpha_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\alpha_{M}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$ wherein α_(i)(t+Δτ) represents an i^(th) dimension of the high-dimensional precoding signal, i=1, 2, . . . , M, M represents a number of dimensions of the high-dimensional precoding signal, and M does not exceed a number of the channel resources, ${\alpha_{i}\left( {t + {\Delta\tau}} \right)} = {\prod\limits_{m = 1}^{L}{\exp\left\lbrack {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}$ wherein j=√{square root over (−1)}, 1≤m≤L, L represents a number of I/Q domain precoding layers, L≥1, k_(m) represents an index of an m^(th) layer of I/Q domain precoding branches, 1≤k_(m)≤M_(m), M_(m) represents a number of the m^(th) layer of I/O domain precoding branches M₁×M₂× . . . ×M_(L)=M and ${k_{L} + {\sum\limits_{m = 1}^{L - 1}\left\lbrack {\left( {k_{m} - 1} \right){\prod\limits_{l = {m + 1}}^{L}M_{l}}} \right\rbrack}} = i$  are met, and Δf_(m) represents a frequency increment of the m^(th) layer; S2-2: performing high-dimensional mapping on the original signal to obtain a high-dimensional original signal s(t): ${{s(t)} = \begin{bmatrix} {s_{1}(t)} \\ {s_{2}(t)} \\  \vdots \\ {s_{M}(t)} \end{bmatrix}},{{\sum\limits_{i = 1}^{M}{s_{i}(t)}} = {s_{0}(t)}}$ wherein a number of dimensions of the high-dimensional original signal is M, and s_(i)(t) represents an i^(th) dimension of the high-dimensional original signal; and S2-3: processing the high-dimensional original signal according to the I/Q domain high-dimensional precoding signal to obtain an I/Q domain pre-coded signal x(t): ${x(t)} = {\begin{bmatrix} {x_{1}(t)} \\ {x_{2}(t)} \\  \vdots \\ {x_{M}(t)} \end{bmatrix} = \begin{bmatrix} {{s_{1}(t)}{\alpha_{1}\left( {t + {\Delta\tau}} \right)}} \\ {{s_{2}(t)}{\alpha_{2}\left( {t + {\Delta\tau}} \right)}} \\  \vdots \\ {{s_{M}(t)}{\alpha_{M}\left( {t + {\Delta\tau}} \right)}} \end{bmatrix}}$ wherein x_(i)(t) represents an i^(th) dimension of the I/Q domain pre-coded signal; and the phase domain precoding operation comprises the following steps: S2-4: generating, by the transmitter, a phase domain high-dimensional precoding signal β(t+Δτ) according to the synchronization time t and a transmission delay Δτ to the receiver: ${\beta\left( {t + {\Delta\tau}} \right)} = \begin{bmatrix} {\beta_{1}\left( {t + {\Delta\tau}} \right)} \\ {\beta_{2}\left( {t + {\Delta\tau}} \right)} \\  \vdots \\ {\beta_{N}\left( {t + {\Delta\tau}} \right)} \end{bmatrix}$ wherein β_(j)(t+Δτ) represents a j^(th) dimension of the high-dimensional precoding signal, j=1, 2, . . . , N, N represents a number of dimensions of the high-dimensional precoding signal, and M×N does not exceed the number of the channel resources, ${\beta_{j}\left( {t + {\Delta\tau}} \right)} = {\delta + {\prod\limits_{p = 1}^{T}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta{f_{p}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}}}$ wherein T represents a number of phase domain precoding layers, T≥1, 1≤p≤T, n_(p) represents an index of a p^(th) layer of phase domain precoding branches, 1≤n_(p)≤N_(p) represents a number of the p^(th) layer of phase domain precoding branches, N₁×N₂× . . . ×N_(T)=N and ${n_{T} + {\sum\limits_{p = 1}^{T - 1}\left\lbrack {\left( {n_{p} - 1} \right){\prod\limits_{l = {p + 1}}^{T}N_{l}}} \right\rbrack}} = j$  are met, Δf_(p) represents a frequency increment of the p^(th) layer, A_(p,n) _(p) represents an amplitude of a precoding signal on a n_(p) ^(th) branch in the p^(th) layer of phase domain precoding branches, and is a normal number agreed by the transmitter and the receiver in advance and has a value meeting ${{\delta + {\prod\limits_{p = 1}^{T}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta{f_{p}\left( {t + {\Delta\tau}} \right)}} \right\rbrack}}}} > 0};$ S2-5: performing phase domain high-dimensional mapping on a phase ∠x_(i)(t) of the i^(th) dimension of the I/Q domain pre-coded signal to obtain an i^(th) high-dimensional phase signal ∠x_(i)(t): ${{\angle{x_{i}(t)}} = \begin{bmatrix} {\angle{x_{i,1}(t)}} \\ {\angle{x_{i,2}(t)}} \\  \vdots \\ {\angle{x_{i,N}(t)}} \end{bmatrix}},{{\sum\limits_{k = 1}^{N}{\angle{x_{i,k}(t)}}} = {\angle{x_{i}(t)}{{mod}\left( {2\pi} \right)}}}$ wherein a number of dimensions of the high-dimensional phase signal is N, ∠x_(i,k)(t) represents a k^(th) dimension of the i^(th) high-dimensional phase signal, k=1, 2, . . . , N, and mod is a remainder function; and S2-6: processing the i^(th) high-dimensional phase signal according to the phase domain high-dimensional precoding signal to obtain an i^(th) phase domain pre-coded signal: ${\xi_{i}(t)} = {\begin{bmatrix} {\xi_{i,1}(t)} \\ {\xi_{i,2}(t)} \\  \vdots \\ {\xi_{i,N}(t)} \end{bmatrix} = \begin{bmatrix} {\exp\left\lbrack {j\angle{x_{i,1}(t)}{\beta_{1}\left( {t + {\Delta\tau}} \right)}} \right\rbrack} \\ {\exp\left\lbrack {j\angle{x_{i,2}(t)}{\beta_{2}\left( {t + {\Delta\tau}} \right)}} \right\rbrack} \\  \vdots \\ {\exp\left\lbrack {j\angle{x_{i,N}(t)}{\beta_{N}\left( {t + {\Delta\tau}} \right)}} \right\rbrack} \end{bmatrix}}$ wherein ξ_(i,k)(t) represents a k^(th) dimension of the i^(th) phase domain pre-coded signal, and combining, by the transmitter, the i^(th) phase domain pre-coded signal into a phase domain pre-coded signal: ${\xi(t)} = {\begin{bmatrix} {\xi_{1}(t)} \\ {\xi_{2}(t)} \\  \vdots \\ {\xi_{M}(t)} \end{bmatrix}.}$
 7. The spatial position-dependent dual domain modulation method according to claim 6, wherein in S3, a specific process of the phase domain matching operation is as follows: $\begin{matrix} {{{\hat{x}}_{i}(t)} = {\exp\left\{ {{j\begin{bmatrix} {\gamma_{1}(t)} & {\gamma_{2}(t)} & \ldots & {\gamma_{N}(t)} \end{bmatrix}}\begin{bmatrix} {\angle{{\hat{\xi}}_{i,1}(t)}} \\ {\angle{{\hat{\xi}}_{i,2}(t)}} \\  \vdots \\ {\angle{{\hat{\xi}}_{i,N}(t)}} \end{bmatrix}} \right\}}} \\ {= {\exp\left\lbrack {j{\sum\limits_{k = 1}^{N}{{\gamma_{k}(t)}\angle{{\hat{\xi}}_{i,k}(t)}}}} \right\rbrack}} \end{matrix}$ ${{\hat{\xi}(t)} = \begin{bmatrix} {{\hat{\xi}}_{1}(t)} \\ {{\hat{\xi}}_{2}(t)} \\  \vdots \\ {{\hat{\xi}}_{M}(t)} \end{bmatrix}},{{{\hat{\xi}}_{i}(t)} = \begin{bmatrix} {{\hat{\xi}}_{i,1}(t)} \\ {{\hat{\xi}}_{i,2}(t)} \\  \vdots \\ {{\hat{\xi}}_{i,N}(t)} \end{bmatrix}}$ wherein {circumflex over (ξ)}(t) represents a phase domain initial received signal, a superscript T represents transposition, γ_(j)(t) represents a matched signal corresponding to β_(j)(t+Δτ) and has a value meeting ${{{\gamma_{i}(t)}\left\{ {\delta + {\prod\limits_{p = 1}^{T}{A_{p,n_{p}}{\cos\left\lbrack {2{\pi\left( {n_{p} - 1} \right)}\Delta f_{p}t} \right\rbrack}}}} \right\}} = {1{{mod}\left( {2\pi} \right)}}},$  {circumflex over (x)}_(i)(t) represents an i^(th) dimension of the phase domain matched signal, and the phase domain matched signal is {circumflex over (x)}(t)=[{circumflex over (x)}₁(t) {circumflex over (x)}₂(t) . . . {circumflex over (x)}_(M)(t)]^(T); a specific process of the I/Q domain matching operation is as follows: ${{\hat{s}}_{0}(t)} = {{\begin{bmatrix} {\alpha_{1}^{*}(t)} & {\alpha_{2}^{*}(t)} & \ldots & {\alpha_{M}^{*}(t)} \end{bmatrix}\begin{bmatrix} {{\hat{x}}_{1}(t)} \\ {{\hat{x}}_{2}(t)} \\  \vdots \\ {{\hat{x}}_{M}(t)} \end{bmatrix}} = {\sum\limits_{i = 1}^{M}{{\alpha_{i}^{*}(t)}{{\hat{x}}_{i}(t)}}}}$ wherein ${{\alpha_{i}^{*}(t)} = {\prod\limits_{m = 1}^{L}{\exp\left\lbrack {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right\rbrack}}},$  * represents conjugation, and ŝ₀(t) represents an estimate for the original signal; in S2-2, a high-dimensional mapping method comprises: a first method: ${{s_{i}(t)} = {\frac{1}{M}{s_{0}(t)}}};$  and a second method: ${{s_{i}(t)} = {{\frac{1}{M}{s_{0}(t)}} + {n_{i}(t)}}},$  wherein θ_(k)(t) is an i^(th) I/Q domain random offset signal and meets that [θ₁(t) θ₂(t) . . . θ_(N)(t)]^(T) is located in a solution space of an equation ${{\sum\limits_{i = 1}^{M}{n_{i}(t)}} = 0};$  and in S2-5, a phase domain high-dimensional mapping method comprises: a first method: ${{\angle{x_{i,k}(t)}} = {\frac{1}{N}\angle{x_{i}(t)}}};$  and a second method: ${{\angle{x_{i,k}(t)}} = {{\frac{1}{N}\angle{x_{i}(t)}} + {\theta_{k}(t)}}},$  wherein θ_(k)(t) is a k^(th) phase domain random offset signal and meets that [θ₁(t) θ₂(t) . . . θ_(N)(t)]^(T) is located in a solution space of an equation ${\sum\limits_{k = 1}^{N}{\theta_{k}(t)}} = 0.$
 8. A position-based multiple access communication method, based on a transmitter, a receiver and a plurality of channel resources, wherein the transmitter is configured to process and transmit an original signal, the receiver is configured to recover the original signal, the channel resources are used for the transmitter and the receiver, the channel resources comprise time-domain, frequency-domain, space-domain and code-domain resources, and the method comprises the following steps: S1: performing a time synchronization on the transmitter and several users to obtain a synchronization time t; S2: mapping, by the transmitter, an original signal of a u^(th) user to a u^(th) high-dimensional original signal, wherein the u^(th) high-dimensional original signal is as follows: ${{s\left( {u,t} \right)} = \begin{bmatrix} {s_{1}\left( {u,t} \right)} \\ {s_{2}\left( {u,t} \right)} \\  \vdots \\ {s_{M}\left( {u,t} \right)} \end{bmatrix}},$ ${s_{1}\left( {u,t} \right)} = {{s_{2}\left( {u,t} \right)} = {\ldots = {{s_{M}\left( {u,t} \right)} = \frac{s_{0}\left( {u,t} \right)}{\sqrt{M}}}}}$ wherein s₀(u,t) is the original signal of the u^(th) user, s_(i)(u,t) is an i^(th) dimension of the u^(th) high-dimensional original signal, i=1, 2, . . . , M, M is a dimension of the u^(th) high-dimensional original signal and has a value equal to a number of the channel resources; S3: performing, by the transmitter, I/Q domain precoding on the u^(th) high-dimensional original signal to generate a u^(th) high-dimensional transmission signal, wherein the I/Q domain precoding process is as follows: ${x\left( {u,t} \right)} = {\begin{bmatrix} {x_{1}\left( {u,t} \right)} \\ {x_{2}\left( {u,t} \right)} \\  \vdots \\ {x_{M}\left( {u,t} \right)} \end{bmatrix} = \begin{bmatrix} {{s_{1}\left( {u,t} \right)}{\alpha_{1}\left( {u,{t + {\Delta\tau_{u}}}} \right)}} \\ {s_{2}\left( {u,t} \right)\alpha_{2}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \\  \vdots \\ {s_{M}\left( {u,t} \right)\alpha_{M}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \end{bmatrix}}$ wherein x(u,t) represents the u^(th) high-dimensional transmission signal, x_(i)(u,t) represents an i^(th) dimension of the u^(th) high-dimensional transmission signal, α_(i)(t+Δτ) represents an i^(th) dimension of a u^(th) precoding signal, i=1, 2, . . . , M, M and Δτ_(u) represents a transmission delay from the transmitter to the u^(th) user; S4: summing, by the transmitter, all the u^(th) high-dimensional transmission signals to obtain a high-dimensional total transmission signal: ${\overset{\sim}{x}(t)} = {\sum\limits_{u = 1}^{U}{x\left( {u,t} \right)}}$ wherein U represents a number of users; broadcasting, by the transmitter, the high-dimensional total transmission signal to a plurality of users by using the channel resources, each of the channel resources transmitting one dimension of the high-dimensional total transmission signal; and S5: receiving, by the u^(th) user, the high-dimensional total transmission signal to obtain a high-dimensional total receiving signal, and performing an I/Q domain matching operation on the high-dimensional total receiving signal to obtain an estimate ŝ₀(u,t) for a u^(th) original signal.
 9. The position-based multiple access communication method according to claim 8, wherein in S3, the u^(th) precoding signal is as follows: ${{\alpha\left( {u,{t + {\Delta\tau}}} \right)} = \begin{bmatrix} {\alpha_{1}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \\ {\alpha_{2}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \\  \vdots \\ {\alpha_{M}\left( {u,{t + {\Delta\tau_{u}}}} \right)} \end{bmatrix}},$  and the dimension of the u^(th) precoding signal is as follows: ${\text{?}\left( {u,{t + {\Delta\tau_{u}}}} \right)} = {\sum\limits_{m = 1}^{L}{\exp\left( {{- j}2{\pi\left( {k_{m} - 1} \right)}\Delta{f_{m}\left( {t + {\Delta\tau_{u}}} \right)}} \right)}}$ ?indicates text missing or illegible when filed wherein, L represents a number of I/Q domain precoding layers, L≥1, k_(m) represents an index of an m^(th) layer of I/Q domain precoding branches, 1≤k_(m)≤M_(m), M_(m) represents a number of the m^(th) layer of I/Q domain precoding branches, M₁×M₂× . . . ×M_(L)=M and ${k_{L} + {\sum\limits_{m = 1}^{L - 1}\left\lbrack {\left( {k_{m} - 1} \right)\text{?}} \right\rbrack}} = i$ ?indicates text missing or illegible when filed  are met, and Δf_(m) represents a frequency increment of the m^(th) layer.
 10. The position-based multiple access communication method according to claim 9, wherein in S5, an I/Q domain matching process is as follows: ${\hat{\overset{\sim}{x}}(t)} = \begin{bmatrix} {{\overset{\sim}{x}}_{1}(t)} \\ {{\overset{\sim}{x}}_{2}(t)} \\  \vdots \\ {{\overset{\sim}{x}}_{M}(t)} \end{bmatrix}$ ŝ₀(u, t) = ?(u, t)?(t) ?indicates text missing or illegible when filed  wherein α*_(i) (u,t) represents an i^(th) dimension of a u^(th) matched signal, {circumflex over ({tilde over (x)})}(t) represents the high-dimensional total receiving signal, and {circumflex over ({tilde over (x)})}_(i)(t) represents an i^(th) dimension of the high-dimensional total receiving signal; the u^(th) matched signal is as follows: ${{\alpha^{*}\left( {u,t} \right)} = \begin{bmatrix} {\alpha_{1}^{*}\left( {u,t} \right)} \\ {\alpha_{2}^{*}\left( {u,t} \right)} \\  \vdots \\ {\alpha_{M}^{*}\left( {u,t} \right)} \end{bmatrix}},$  and the i^(th) dimension of the u^(th) matched signal is as follows: ${\text{?}\left( {u,t} \right)} = {\sum\limits_{m = 1}^{L}{\exp{\left( {j2{\pi\left( {k_{m} - 1} \right)}\Delta f_{m}t} \right).}}}$ ?indicates text missing or illegible when filed 